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We prove that the Leray spectral sequence in rational cohomology for the quotient map U n,d → U n,d /G where U n,d is the affine variety of equations for smooth hypersurfaces of degree d in P n (C) and G is the general linear group, degenerates at E 2 .

We study the relation between a certain graded part of the Jacobian ring of a projective hypersurface and a certain graded quotient for the Hodge filtration of its primitive cohomology, in the case that the hy-persurface has at most isolated singularities. We distinguish a class of singularities for which this relation is best possible. The main examples… (More)

- R. H. Jeurissen, C. H. van Os, J. H. M. Steenbrink
- Discrete Mathematics
- 1994

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